Group C – fairy hs#3, Protean chess
Judge:
Petko Petkov, International Judge
Director:
Marko Ložajić
Nenad Petrović
(7th Sep 1907 – 9th Nov 1989)
Thematic condition
HS#3, 2 solutions, Protean Chess
No other fairy conditions or fairy pieces are allowed, except royal pieces (only one for each side!): Royal Queen (rQ), Royal Rook (rR), Royal Bishop (rB), Royal Knight (rS) and Royal Pawn (rP). These royal pieces may be present in the initial position (example 2) or may appear during the play. Royal Pawn promotions are allowed. "Supernumerary" pieces in initial position (e.g. 2 white Queens, 3 white Bishops, 3bR, 4 bS, etc...) are permitted if this form is thematically necessary for the problem.
Protean Chess: When a piece (King included) captures, it takes the nature of the captured unit (without changing color). A King capturing becomes a royal unit.
Royal Piece: Piece that executes a function of the King on the board: it becomes object of check and mate.
Example 1
Petko PETKOV
Original
Protean chess
1.Rf1-c1 Sa6-c5 2.Rc1*c5=S Sd7-b6 {
}
3.Sc5-e6 + Bd5*e6=S #
1.f5-f6 Bf8-g7 2.f6*g7=B Bd5-e6 {
}
3.Bg7-f6 + Sd7*f6=B #
Thematic sacrifices of Sa6 & Bf8, reciprocal play of Sd7 & Bd5 exchanging their nature: B becomes S and S becomes B
Example 2
Petko PETKOV
Original
Protean chess
Royal Pf5
1.Sc4-d2 Sf3-e1 2.Kf2*e1=rS Qa4-e4 + {
} 3.Sd2*e4=Q + rPf5*e4=rQ #
1.Sc4-e5 Sf3-g1 2.Kf2*g1=rS Qa4-g4 + {
} 3.Se5*g4=Q + rPf5*g4=rQ #
Multiple thematic sacrifices lead to surprising Ideal Echo-mates. Tanagra form.
Winners
Participants
Themis Argirakopoulos – GRE (22)
S.K. Balasubramanian – IND (2*,15)
Ofer Comay – ISR (1)
Vlaicu Crisan - ROU (2*)
Borislav Gadjanski – SRB (16)
Eric Huber – ROU (17,24)
Igor Kochulov – RUS (3,9)
Juraj Lörinc – SVK (4,10)
Manikumar S – IND (13,14)
Luis Miguel Martín – ESP (18)
Miodrag Mladenović – SRB (19)
Karol Mlynka – SVK (5,11)
Mario Parrinello – ITA (6)
Kostas Prentos – USA (7)
Sergej Smotrov– RUS (20)
Viktor Syzozenko – UKR (21)
Ivo Tominić – CRO (23)
Aleksandr Tyunin – RUS (8,12)
18 names
from 11 countries
BPCF2019C - Award
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